activity
20092021
most citedCertifying 3-Edge-Connectivity

10 citations · 19 across the 18 of their papers we have counts for

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Showing cs.DSShow all

8 papers · 1 filter

cs.DS2020

Dynamics of Cycles in Polyhedra I: The Isolation Lemma

Jan Kessler, Jens M. Schmidt

A cycle of a graph is \emph{isolating} if every component of is a single vertex. We show that isolating cycles in polyhedral graphs can be extended to larger ones:…

cs.DS2017

Computing Tutte Paths

Andreas Schmid, Jens M. Schmidt

Tutte paths are one of the most successful tools for attacking Hamiltonicity problems in planar graphs. Unfortunately, results based on them are non-constructive, as their proofs i…

cs.DS2013

Mondshein Sequences (a.k.a. (2,1)-Orders)

Jens M. Schmidt

Canonical orderings [STOC'88, FOCS'92] have been used as a key tool in graph drawing, graph encoding and visibility representations for the last decades. We study a far-reaching ge…

cs.DS2012★ 10 cited

Certifying 3-Edge-Connectivity

Kurt Mehlhorn, Adrian Neumann, Jens M. Schmidt

We present a certifying algorithm that tests graphs for 3-edge-connectivity; the algorithm works in linear time. If the input graph is not 3-edge-connected, the algorithm returns a…

cs.DS2012

A Simple Test on 2-Vertex- and 2-Edge-Connectivity

Jens M. Schmidt

Testing a graph on 2-vertex- and 2-edge-connectivity are two fundamental algorithmic graph problems. For both problems, different linear-time algorithms with simple implementations…

cs.DS2012

A Planarity Test via Construction Sequences

Jens M. Schmidt

Optimal linear-time algorithms for testing the planarity of a graph are well-known for over 35 years. However, these algorithms are quite involved and recent publications still try…